Just to clarify slightly more, if you purchase the package you can download
both versions, and if you are working in Mathematica 5 or earlier you could
download the earlier DrawGraphics version and when you update to Mathematica
7 you could freely download the Presentations version. And also, so far at
least, I have been giving free updates.
The latest update was in 19 May 2009. Sometimes purchasers change their
email address and if you didn't receive a notice please contact me.
David Park
djmpark at comcast.net
http://home.comcast.net/~djmpark/
From: DrMajorBob [mailto:btreat1 at austin.rr.com]
Just to clarify, Presentations isn't a second package; it is the
up-to-date DrawGraphics.
You wouldn't need to buy both.
Bobby
On Mon, 08 Jun 2009 01:06:52 -0500, Murray Eisenberg
<murray at math.umass.edu> wrote:
> At the end of your message (below), you ask about visualizing Poincare
> maps. I recommend you look at Gianluca Gorni's notebook PoincareMaps.nb
> (which includes the code for a corresponding package). There's a version
> for old versions of Mathematica at Gorni's web site:
>
> http://sole.dimi.uniud.it/~gianluca.gorni/
>
> I've done much of the revision of that notebook so that it will work
> with Mathematica 7, but there's still some work to do about which I've
> written directly to Prof. Gorni. If you're interested, I can send you a
> copy of what I have so far.
>
> However, to run Gorni's functions, you'll also need a copy of David
> Park's non-free but marvelous and useful Presentations package, which
> handles much of the underlying graphics. You can obtain the package
> from Park's site:
>
> http://home.comcast.net/~djmpark/DrawGraphicsPage.html
>
> The posted copy of Gorni's package uses Park's older DrawGraphics
> package, which like Presentations is not free and is available from the
> same site of David's.
>
> sean_incali at yahoo.com wrote:
>>
>> k1 and k2 are pseudo first order reaction rate constants. It can range
>> from 10^-3 to 10^7 or so. (for diffusion limited process) h range
>> from 0 to 1.
>>
>> The [original] system ...is kinda simplified... The system below
>> behaves a bit
>> more interestingly. (Let's say...k1=3, k2=7, t=50 and then...)
>>
>> Manipulate[
>> StreamPlot[{va - k1 (t^-h) a - k2 ( t^-h ) b, k1 (t^-h ) a - db},
>> {a, -10, 10}, {b, -10, 10}], {k1, 0.01,10}, {k2, 0.01, 10}, {t, 0.1,
>> 50}, {h, 0, 1}, {va, 0.1, 10}, {db, 0.1, 10}]
>>
>>
>> As you vary va, db, and h, you will see the center of stable attractor
>> shifts.
>>
>> This is entirely a different post, but if I wanted to see a poincare
>> section of that system, will that be doable in mathematica? Seems
>> Like Stephen Lynch's book uses 3 different CAs to generate the
>> figures. And Mathematica version doesn't have the codes for poincare
>> section shown in fig 8.11 b....
>
--
DrMajorBob at bigfoot.com